Kantorovich Version of Vector-Valued Shepard Operators
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Date
2024
Authors
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MDPI
Open Access Color
GOLD
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Yes
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No
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Abstract
In the present work, in order to approximate integrable vector-valued functions, we study the Kantorovich version of vector-valued Shepard operators. We also display some applications supporting our results by using parametric plots of a surface and a space curve. Finally, we also investigate how nonnegative regular (matrix) summability methods affect the approximation.
Description
Keywords
multivariate approximation, approximation of vector-valued functions, Shepard operators, Kantorovich operators, matrix summability methods, Cesaro summability, Neural-Network Operators, Interpolation, Convergence, multivariate approximation, Shepard operators, Cesàro summability, Neural-Network Operators, Interpolation, matrix summability methods, QA1-939, approximation of vector-valued functions, Kantorovich operators, Convergence, Mathematics, Cesaro summability
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Fields of Science
01 natural sciences, 0101 mathematics
Citation
Duman, O., Della Vecchia, B., & Erkus-Duman, E. (2024). Kantorovich Version of Vector-Valued Shepard Operators. Axioms, 13(3), 181.
WoS Q
Q2
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N/A
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Source
Axioms
Volume
13
Issue
3
Start Page
181
End Page
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1
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690
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91
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